Find the sum.
(2w-9)+(-4w-5)
Step 1:
(2w-9)+(-4w-5)=2w+(-9)+(-4w)+(-5){rewriteassum}=2w+(-4w)+(-9)+(-5){Commutativeproperty}=[2w+(-4w)]+[(-9)+(-5)]{Groupliketerms}=(-2w)+(-14){Combineliketerms}
Final Answer: -2w-14
Question 1 (iv)
Find the sum: −3−11+59
Simplify the expression.
9(-3w-6.2+2w)
prove that the square of any positive integer is of form 4w , 4w+1 , 4w+2 or 4w+3 for ssome integer w.